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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 1
# Folio 117r, page id 00068201:0233
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068201&page=233
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a
quationes
fier
infinitae profiguris etiom ordinatus
a
ss
a
la
y
2
m
A
a
I.
+ Va
L
a
3
a+
Res apparet difficilior si sit
Va ere..
a
et C.
X
anx 
XI +X 1I
V
a
X
sive
ja
2
s
e
fiet
a ete +
3
A
A va
X
e
Y s a-X. fier
a +X
e
2
e
jua
i sint aequationes in quibus plures excilar possunt analogiae
dimmeli, quam
e
etet sulidi
exponem
a
e
plures etiam
Et ita enumerando possibiles oterimus judicare
enem si quando sccurtient.
qu
e
X1
V
3
uod si omnes fractiones reducere vellemus ad communeu venrominatorem foret potentiae cuma
voio demto. Et tamen ejus modi saequationis infinilae dari potent summa, seu exere
Va, fiet X 3
Sed quonium praeterea etiam
ve 
unde duos valores ipsius X aequando.
ret
 a 4 V
e
X
+
a ex
en
cer mnni
intinta certo
o
pinita
in unum addi poteune
et summus
x-1
igmod
e